Proceedings of the Royal Society of London A Mathematical and Physical Sciences · 1967 · 24 citations · 2 references
Natural SciencesChemistryPhysicsMolecular PhysicsQuantum ChemistrySpectroscopyMolecular Angular MomentumMolecular RotationMolecular VibrationRotational SpectroscopyVibrational SpectroscopyVibrational StructureIntensity AnalysisMolecular Rotational ConstantsRotational Quantum StatesRotational Transition IntensitiesRotational-vibrational TransitionsTemperature CorrectionsVibration InteractionVibration-rotation Coupling
Abstract A re-examination of the intensity distribution in the A2∑-X2π ultraviolet bands of OH leads to a vibrational transition moment Rev(r) = exp { — (5·97 ± 0·12)r}, where r is the internuclear distance in Ångströms. It is shown that this value for the transition moment will not explain the variation of intensity with rotational quantum number. The interaction of rotation and electronic motion leads to a second, rotational, transition moment. This term is related to the centrifugal distortion of the molecule, and for the (0, 0) band is given by ReJ(r) = exp { + (3·60 ± 1·0) x 10-4J(J + 1}. Within the (0, 0) band the combination of these two moments is equivalent to a single function Re(r) = exp { — (2·67 ± 0·9)r}. In consequence (0, 0) band vibration-rotation interaction and temperature corrections remain as given by Learner (1962). The relative J dependent vibrational transition probabilities for the rest of the system are corrected. The effect of the rotational transition moment on the measurement of rotational temperature is discussed for both OH and other diatoms.
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R. W. Nicholls · Proceedings of the Physical Society Section A · 1956 · 73 citations
Natural Sciences, Chemistry, Physics +11